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1

R'
2
3
S
37-8-54
T'
9
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20
2
1
9
77
1
S
S
4 56
X
Square RSTU is translated to form R'S'T'U', which has
vertices R'(-8, 1), S'(-4, 1), T'(-4,-3), and U'(-8, -3). If
point S has coordinates of (3,-5), which point lies on a
side of the pre-image, square RSTU?
O (-5, -3)
O
(3,-3)
O (-1,-6)
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1 Answer

4 votes

Final answer:

The pre-image of square RSTU is translated to form R'S'T'U', and we can find the coordinates of point S in the pre-image.


Step-by-step explanation:

The pre-image of square RSTU is translated to form R'S'T'U', where point S is translated to S'(-4, 1). Since point S' has coordinates (3, -5), we can determine the coordinates of point S in the pre-image.

By finding the difference between the x-coordinates and y-coordinates of S and S', we can determine how the pre-image was translated.

The x-coordinate of S in the pre-image can be found by adding the x-coordinate of S' (3) to the difference in x-coordinates between S and S' (3 - (-4) = 7), resulting in an x-coordinate of -4 + 7 = 3.


Learn more about translations in geometry

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